The Full Wiki



More info on Saint of Me

Saint of Me: Wikis

  

Note: Many of our articles have direct quotes from sources you can cite, within the Wikipedia article! This article doesn't yet, but we're working on it! See more info or our list of citable articles.

Encyclopedia

Updated live from Wikipedia, last check: June 04, 2012 10:56 UTC (54 seconds ago)

From Wikipedia, the free encyclopedia

"Saint of Me"
Single by Rolling Stones
from the album Bridges to Babylon
Released January 26, 1998
Format CD
Recorded March - July, 1997
Genre Rock
Length 4:11, 5:25 (album version)
Label Virgin
Writer(s) Jagger/Richards
Producer The Dust Brothers & The Glimmer Twins
Rolling Stones singles chronology
"Anybody Seen My Baby?"
(1997)
"Saint of Me"
(1998)
"Out of Control"
(1998)

"Saint of Me" is a Rolling Stones single from the 1997 album Bridges to Babylon. Mick Jagger sings about various people in history who had converted to Christianity, notably St. Paul and St. Augustine. Jagger then states that they will never make a saint out of him.

Contents

Recording

The song is notable for its performers. With Jagger on vocals, acoustic guitar, and keyboards, Waddy Wachtel and Ron Wood play electric guitars (Keith Richards is notably absent), Me'Shell Ndegéocello and Pierre de Beauport on bass and six-string bass, respectively, and Stones-recording veteran Billy Preston on organ.

Release

"Saint of Me" reached #26 in the U.K and #94 in the U.S. The track also reached #13 on Billboard's Mainstream Rock Tracks.

A recording from the Bridges to Babylon Tour can be found on the 1999 live album No Security.

The b-side, "Anyway You Look at It", is a ballad and appears on the Rarities 1971–2003 compilation, released in 2005.

Track listing

  1. "Saint of Me" (Radio Edit) - 4:11
  2. "Anyway You Look at It" - 4:30
  3. "Gimme Shelter" (live) - 6:54
  4. "Saint of Me" (Deep Dish Grunge Garage Dub) - 7:25

External links








Got something to say? Make a comment.
Your name
Your email address
Message
Please enter the solution to case below
12+8=